DCA6103 foundation of Mathematics

admin

₹198.00

Scroll down for Match your  questions with Sample

Note- Students need to make Changes before uploading for Avoid similarity issue in turnitin.

Another Option

UNIQUE ASSIGNMENT

0-20% Similarity in turnitin

Price is 700 per assignment

Unique assignment buy via WhatsApp   8755555879

Quick Checkout
Categories: , , Tag:

Description

 

SESSION september 2023
PROGRAM MCA
SEMESTER I
course CODE & NAME DCA6103  foundation of Mathematics

 

 

Set-I

 

 

Q1. State inclusion-exclusion principle. In a class of 1000 students, 625 students pass in Mathematics and 525 pass in Data Structure. How many students pass in Mathematics only and how many students pass in Data Structure only?

 

Ans 1.

The Inclusion-Exclusion Principle is a fundamental concept in combinatorics and set theory. It provides a way to calculate the number of elements in the union of multiple sets. The principle is based on the idea of adding and subtracting the sizes of various intersections of the sets to avoid overcounting.

Inclusion-Exclusion

Its Half solved only

Buy Complete from our online store

 

https://smuassignment.in/online-store/

 

MUJ Fully solved assignment available for session SEPT  2023.

 

Lowest price guarantee with quality.

Charges INR 198 only per assignment. For more information you can get via mail or Whats app also

Mail id is aapkieducation@gmail.com

 

Our website www.smuassignment.in

After mail, we will reply you instant or maximum

1 hour.

Otherwise you can also contact on our

whatsapp no 8791490301

 

 

Q2.

 

  1. Evaluate  .
  2. Evaluate the followings:

      (i)                       

 

  (ii)  

 

Ans 2a.

 

 

Integrate by parts using the formula , where  and .

 

 

 

 

 

  1. Apply Cramer’s rule to solve the system of equations: ; 2 ; .

 

We have given a system of equations.

Now we solve this system by using Cramer rule.

So we have,

 

 

Set-II

 

 

  1. Check whether the following is Tautology or Contradiction:

(p∨q)∨(∼p)

∼[p∨(∼p)]

 

Ans 4.

Lets break down the problem step-by-step and use logical reasoning to find the solution.

 

The statement provided is :

 

(p∨q)∨(¬p)

 

To determine if this

 

 

  1. Express the following complex numbers in the polar form and hence find their modulus and amplitude.

(i)                     (ii).         

 

Ans 5.

(i) 

formulas:

where

  •  is the modulus of the complex number ,
  •  is

 

 

 

A .Find   where      and     .

  1. Find the divergence and curl of at point

 

Ans 6a.

 

 

Given that,

 

 

Related products